Holomorphic Functions and Moduli I : Proceedings of a Workshop held March 13-19, 1986 / edited by D. Drasin, I. Kra, C.J. Earle, A. Marden, F.W. Gehring.
The Spring 1986 Program in Geometric Function Theory (GFT) at the Mathematical Sciences Research Institute (MSRI) brought together mathe maticians interested in Teichmiiller theory, quasiconformal mappings, Kleinian groups, univalent functions and value distribution. It included a large and stimulat...
Saved in:
Online Access: |
Full Text (via Springer) |
---|---|
Main Author: | |
Other Authors: | , , , |
Format: | eBook |
Language: | English |
Published: |
New York, NY :
Springer US,
1988.
|
Series: | Mathematical Sciences Research Institute publications ;
10. |
Subjects: |
Table of Contents:
- Table of Contents
- Volume L
- Complex Dynamics
- The Nonconjugacy of Certain Exponential Functions
- Dynamics of Holomorphic Self-Maps OF?*
- Automorphisms of Rational Maps
- Geometric Function Theory
- Selfsimilar Zippers
- On the Boundary Behavior of Bloch Functions
- Harmonic Functions in Quasicircle Domains
- Note on A Theorem of Wolff
- Bloch and Normal Functions on General Planar Regions
- A Halfplane Version of A Theorem of Borel
- An Index Theorem on Singular Points and Cusps of Quadrature Domains
- The Local Modulus of Continuity of an Analytic Function
- Quasiconformal Mappings
- Quasiconformal Isotopies
- The Coefficient Problem for Univalent Functions with Quasiconformal Extension
- Cone Conditions and Quasiconformal Mappings
- Existence of Quasiregular Mappings
- Quasisymmetric Maps
- A Geometric Interpretation of the Ahlfors-Weill Mappings and an Induced Foliation of?3
- Riemann Surfaces
- Isospectral Potentials on A Surface of Genus 3
- Integrable Holomorphic Quadratic Differentials With Simple Zeros
- Lower Bounds for the Number of Saddle Connections and Closed Trajectories of A Quadratic Differential
- Rational Solutions of and Simple Closed Geodesics on Fricke Surfaces
- The Period Matrices of Compact Continuations of an Open Rlemann Surface of Finite Genus.